This is how it works in practice for the Rust compiler for the Rust standard library, and for a lot of foundational crates in crates.io. (Pretty much every well reviewed crate in cargo crate review either does this, or does not contain any unsafe code at all).
We also have tools that change for this for very large projects (e.g. cargo-geiger), and tools that help you test your proofs (e.g. cargo-miri). For some unsafe components, there are also proofs in Coq, and the proof systems for Rust unsafe code are making a lot of progress in both defining the rules that unsafe code must uphold in the unsafe-code-guidelines and the Rust spec, as well as in providing example proofs and a standard library of theorems that you can reuse for your own proofs.
I didn't say it no one will do it. I said almost no one. The Rust compiler is about as far from a normal project as can be. I would like to see this changed but really I have never even seen a proof requirement when looking at Rust jobs. Not even once.
> I would like to see this changed but really I have never even seen a proof requirement when looking at Rust jobs. Not even once.
?
Any B.Sc. in CS can do most of the unsafe proofs in a one liner. All crates I maintain require unsafe blocks to be commented with a proof, for most of them the proofs are trivial, and for all of them that weren't, the unsafe code was correct, and the correct one had a trivial proof.
It's fine that YOU do it. But how many unsafe blocks have a proof in the entire Rust ecosystem (read all crates). 5% maybe? I'm not sure what your point is that any B.Sc. in CS can do it.
We also have tools that change for this for very large projects (e.g. cargo-geiger), and tools that help you test your proofs (e.g. cargo-miri). For some unsafe components, there are also proofs in Coq, and the proof systems for Rust unsafe code are making a lot of progress in both defining the rules that unsafe code must uphold in the unsafe-code-guidelines and the Rust spec, as well as in providing example proofs and a standard library of theorems that you can reuse for your own proofs.